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𝒑𝒈 𝟏𝟒𝟐
𝒐𝒅𝒅
𝒆𝒗𝒆𝒏
𝟏. (𝒂)
𝟑
𝒂𝟐 − 𝟏
𝟑
= 𝒂𝟐
− 𝟏
(𝐛)
𝟔
𝒃𝟐 + 𝟏
𝟏𝟐
=
𝟔
𝒃𝟐 + 𝟏
𝟔 𝟐
= 𝒃𝟐 + 𝟏
𝟐
= 𝒃𝟒 + 𝟏 + 𝟐𝒃𝟐
𝒄
𝟓
𝒙 − 𝟐 𝟓 = 𝒙 − 𝟐
𝒑𝒈 𝟏𝟒𝟑
𝒐𝒅𝒅
𝒆𝒗𝒆𝒏
𝒙 ≥ 𝟎 𝒙 ≤ 𝟎 𝒙 为一切实数
𝒙 为一切实数 𝒙 ≤ 𝟏 𝒙 ≥ 𝟏
𝒑𝒈 𝟏𝟒𝟑
𝒐𝒅𝒅
𝒆𝒗𝒆𝒏
𝒙 − 𝟏
𝒙 + 𝟐
𝒂𝟒 + 𝟔𝒂𝟐 + 𝟗
𝟔𝟒𝒃𝟐
𝟐𝒙 𝟒𝒙𝟐 − 𝟐𝒂
𝟏 − 𝒙
𝟐
𝟏
𝒑𝒈 𝟏𝟒𝟒
𝒏𝒑
𝒂𝒎𝒑 =
𝒏
𝒂𝒎
𝒑
𝒂𝒎𝒑 = 𝒂𝒎
(𝒂 ≥ 𝟎)
(𝒂 ≥ 𝟎)
𝒑𝒈 𝟏𝟒𝟓
𝒏𝒑
𝒂𝒎𝒑 =
𝒏
𝒂𝒎
𝒑
𝒂𝒎𝒑 = 𝒂𝒎
(𝒂 ≥ 𝟎)
(𝒂 ≥ 𝟎)
𝒙 𝒚𝟑 𝟔
𝒙𝟐𝒚𝟑
𝟑
𝟐𝟓𝒂𝟐𝒃 𝟐𝒙𝟐
𝒚𝟑 𝟒
𝒂𝒎𝒃𝟐𝒏
𝟒
𝒙 + 𝟏 𝟑 𝒙 − 𝟏 𝟑
𝟑
𝒎𝟐 + 𝒎𝒏
𝒑𝒈 𝟏𝟒𝟒
𝒏𝒑
𝒂𝒎𝒑 =
𝒏
𝒂𝒎
𝒑
𝒂𝒎𝒑 = 𝒂𝒎
(𝒂 ≥ 𝟎)
(𝒂 ≥ 𝟎)
𝒑𝒈 𝟏𝟒𝟓
𝒏𝒑
𝒂𝒎𝒑 =
𝒏
𝒂𝒎
𝒑
𝒂𝒎𝒑 = 𝒂𝒎
(𝒂 ≥ 𝟎)
(𝒂 ≥ 𝟎)
𝟒
𝟐𝟓
𝟏𝟎
𝟑𝟐𝒎𝟓𝒏𝟓
𝟑𝟔
𝟖𝒂𝟏𝟓
𝟏𝟐
𝒙 + 𝒚 𝟔
𝟏𝟓
𝟔𝟓𝒚𝟏𝟎
𝟏𝟓
𝒚𝟑
𝟏𝟎
𝟑𝟔𝒎𝟒𝒏𝟐
𝟏𝟐
𝒙𝟐 + 𝒚𝟐 𝟔 𝟏𝟐
𝒙 + 𝒚 𝟏𝟎
±
𝟑𝟔
𝟖𝟏𝒃𝟒
−
𝟏𝟖
𝒙𝟏𝟐 𝟏𝟖
𝟔𝟒𝒙𝟑𝒚𝟑
𝟏𝟖
𝟔𝟒𝒙𝟖𝒚𝟏𝟎
𝒑𝒈 𝟏𝟒𝟓
𝒏𝒑
𝒂𝒎𝒑 =
𝒏
𝒂𝒎
𝒑
𝒂𝒎𝒑 = 𝒂𝒎
(𝒂 ≥ 𝟎)
(𝒂 ≥ 𝟎)
𝟖. 𝟗𝟒
𝟐. 𝟐𝟒
𝟓. 𝟐𝟎
𝟏. 𝟕𝟑
𝟐. 𝟖𝟑
𝟏. 𝟒𝟏
𝒑𝒈 𝟏𝟒𝟔
𝒏
𝒂𝒃 = 𝒏
𝒂
𝒏
𝒃
𝒏 𝒂
𝒃
=
𝒏
𝒂
𝒏
𝒃
𝒂 ≥ 𝟎 (𝒃 ≥ 𝟎)
(𝒂 ≥ 𝟎) (𝒃 ≥ 𝟎)
𝒏
𝒂
𝒎
=
𝒏
𝒂𝒎 (𝒂 ≥ 𝟎)
𝒎 𝒏
𝒂 = 𝒎𝒏
𝒂 (𝒂 ≥ 𝟎)
𝒑𝒈 𝟏𝟒𝟔
𝒑𝒈 𝟏𝟒𝟔
𝟏𝟒𝟎𝟖
− 𝟓𝟎𝟒
𝒂𝒃𝟐
𝒂𝟑
𝒃𝒕𝟒 𝟐𝒂𝟐
𝒃𝟑 𝒂𝟐
𝒃𝒄𝟑
𝟐
𝟗
𝟑
𝟐
𝟑
𝒏
𝟕𝒎𝟐
𝟒
𝒂𝟑
𝟐𝒃
𝟐𝒙𝒚𝟐
𝟑𝒂𝟐𝒃𝟑
𝒂𝒃𝟐
𝒄𝟑𝒅
𝟑
𝒂𝟐𝒃𝟐 𝟗
𝟓
𝒂𝟐𝒃𝟒
𝒎𝟑 𝟒
𝟏𝟐𝟓𝒏𝟑
𝒑𝒈 𝟏𝟒𝟕
−
𝒙𝟑
𝒚𝟑
𝟒 𝒚𝟑
𝒙𝟑
𝟔
𝒂𝒃
𝟔
𝟐𝟖
𝟑
𝒂 𝟐
𝟑
𝒂𝟐
𝒑𝒈 𝟏𝟒𝟕 − 𝟏𝟒𝟗
𝟐𝒂 𝟐𝒂 𝟒𝒕𝟐
𝒕
𝟒𝒑𝒒𝟑 𝒑𝒒
𝒕
𝟑
𝟐𝒕 𝟑𝒂
𝟑
𝒂𝟐 𝟐𝒂𝒃 𝟐𝒂𝒃𝟐
𝒑𝒈 𝟏𝟒𝟕 − 𝟏𝟒𝟗
𝟕𝟓 𝟏𝟔 𝒃𝟑𝒄 𝒙𝟒 𝒚
𝟑
𝟕𝟐
𝟑
𝒙𝟏𝟎 𝒚
𝒏
𝟒𝒏 𝒂𝒏−𝟏
𝒑𝒈 𝟏𝟒𝟖
𝒑𝒈 𝟏𝟒𝟗
𝒏
𝟒𝒎
𝟐𝒎
𝟏
𝟐𝒙𝟐
𝟑
𝟒𝒂𝟐𝒙𝟐
𝟏
𝒂𝒙
𝒏
𝒂𝟐
𝟏
𝒚𝟑
𝒏
𝟑𝒚𝒏−𝟏
𝟏
𝟒𝒙𝟐
𝟐𝒙
𝟏
𝟑𝒂
𝟑𝒂𝒃𝟐
𝒑𝒈 𝟏𝟒𝟖
𝒑𝒈 𝟏𝟒𝟗
𝟒𝒄
𝟑𝒂𝟑𝒃
𝒂𝒃𝒄
𝒙
𝟑𝒎𝒏
𝟑
𝒂𝒎
𝟒
𝒏𝟐 + 𝟏
𝟏
𝒙
𝟑
𝟐𝒙𝒚
𝒃
𝟔𝒂𝟑
𝟑
𝟒𝒂𝟐𝒃
𝒙𝒚𝟐
𝟐
𝟑
𝟏𝟐𝒙𝒚𝟐
𝒂
𝟑
𝒂𝒃𝟐 𝟗𝒂𝒃
𝟓
𝒂𝟑𝒃 𝒎𝟑𝒏
𝟒
𝒎𝟑𝒏𝟐
−
𝒙
𝒚𝟐
𝒙𝒚
𝟔
𝟐𝟖
𝟔
𝒂𝟐
𝒑𝒈 𝟏𝟒𝟗
= −
𝒙
𝒚𝟐
𝒙𝒚
𝟐𝟖. −
𝒙
𝒚
𝒚
𝒙
𝟑
= −
𝒙𝟑
𝒚𝟑
𝒚𝟐𝒚
𝒙𝟐𝒙
= −
𝒙𝟑
𝒚
𝒙𝒚𝟑
𝒚
𝒙
= −
𝒙𝟐
𝒚𝟐
𝒚
𝒙
×
𝒙
𝒙
𝟏𝟖.
𝒏 𝟑
𝒚𝟐𝒏+𝟏
=
𝒏
𝟑
𝒏
𝒚𝟐𝒏 × 𝒚
=
𝟏
𝒚𝟐
×
𝒏
𝟑
𝒏
𝒚
×
𝒏
𝒚𝒏−𝟏
𝒏
𝒚𝒏−𝟏
=
𝟏
𝒚𝟑
𝒏
𝟑𝒚𝒏−𝟏

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Notas del editor

  1. https://www.onlinemathlearning.com/indices-negative-fractional.html
  2. Let x represent a real number, find the conditions under which the following formulas have meaning. x be all real numbers
  3. simplify the exponents and root exponents of the roots in the following radical formula
  4. 8. Hint = take out m square
  5. Change to same root